| Course | PHLT 8500 Advanced Biostatistics |
|---|---|
| Week | Week 6 |
| Paper type | Peer challenge post |
| Length | About 690 words, 4 pages |
| Format | Discussion post, APA 7 citations |
| School | Walden University |
| Program | PhD in Public Health |
| Updated | October 2026 |
Free sample paper for PHLT 8500 Week 6
Week 6 Discussion: Peer Challenges
Omitted on Purpose or by Accident? Peer Challenges Asking Two Classmates to Defend a Missing Covariate, Name the Direction of Any Bias and Run One Check That Would Settle It
Challenge for Devon
Devon, your model estimates that children living within a quarter mile of a public park have a body mass index z-score 0.18 lower than children living farther away, adjusted for age, sex and household size. The model does not include neighborhood income, and I think it needs to.
Both Arms of the Path
For an omitted variable to bias your estimate, it must be associated with the exposure and with the outcome, other than through the exposure. Neighborhood income plausibly meets both conditions. Higher-income neighborhoods in many cities have more and better-maintained parks, and children in higher-income households have, on average, lower body mass index for reasons that include food access and organized sports. In a diagram, income points to both park proximity and BMI, opening a backdoor path that your current adjustment set leaves open (Greenland et al., 1999).
Which Way the Bias Runs
Because income is associated with more park access and with lower BMI, leaving it out would make parks look more beneficial than they are. Your estimate of 0.18 is probably too large in absolute value; the adjusted value could be smaller, and it could even approach zero if income explains most of the pattern.
A Check You Can Run
Your data include each child's census tract. Adding tract median household income, from the American Community Survey, as a covariate would close the path at the neighborhood level. If the park coefficient drops sharply, income was doing much of the work. If it barely moves, your current estimate is more credible, and you can say so.
Challenge for Ruth
Ruth, your model of private well nitrate and birth weight is adjusted for maternal age, parity and prenatal care. Another classmate suggested that smoking must be added, and I want to look at that suggestion carefully, because I think smoking is one condition short of being a confounder in your data.
Smoking, One Condition Short
Smoking clearly affects birth weight, so it meets the outcome condition. For it to confound the nitrate association, it would also need to be associated with nitrate exposure. In your descriptive table, the proportion of mothers who smoked is nearly identical across nitrate tertiles, 14%, 15% and 14%. There is no obvious reason smoking would cause higher well nitrate, or vice versa, and the data show no association. Without that second arm, omitting smoking would not bias the nitrate coefficient.
Why You Might Add It Anyway
Smoking is still worth including, for a different reason: it explains a large share of variation in birth weight, so adjusting for it would narrow your confidence interval without changing the estimate much. VanderWeele and Shpitser (2011) suggest adjusting for pre-exposure causes of the outcome on these grounds, provided they are not affected by the exposure, and smoking is not affected by well nitrate. So the right answer to your classmate is to include smoking for precision, while stating that its omission was not a source of bias.
A Check You Can Run
Fit the model with and without smoking and compare the nitrate coefficient and its standard error. I expect the coefficient to stay roughly the same and the interval to narrow. If the coefficient moves noticeably, smoking is related to nitrate in a way the tertile table hides, and that would be worth exploring.
Sources for the Paths
Both challenges rest on claims about arrows, and each claim should have a source. For Devon, published studies on park distribution by neighborhood income would support the income-to-parks arrow. For Ruth, the absence of a smoking-nitrate link is supported by her own data, which is fine, though a sentence explaining why the two would be unrelated would strengthen it. Schisterman et al. (2009) show that adding variables without a causal reason can also do harm, which is why I have suggested one covariate for Devon and a precision argument for Ruth rather than a list of everything that might matter.
References
Greenland, S., Pearl, J., & Robins, J. M. (1999). Causal diagrams for epidemiologic research. Epidemiology, 10(1), 37-48. https://doi.org/10.1097/00001648-199901000-00008
Schisterman, E. F., Cole, S. R., & Platt, R. W. (2009). Overadjustment bias and unnecessary adjustment in epidemiologic studies. Epidemiology, 20(4), 488-495. https://doi.org/10.1097/EDE.0b013e3181a819a1
VanderWeele, T. J., & Shpitser, I. (2011). A new criterion for confounder selection. Biometrics, 67(4), 1406-1413. https://doi.org/10.1111/j.1541-0420.2011.01619.x
What the PHLT 8500 Week 6 instructions ask for
The sixth-week discussion in many modeling courses has students review a classmate's model and challenge one specification choice. Faculty value challenges that state the conditions for bias, predict its direction and suggest a check the classmate can run with the data available. Not every suggested covariate is a confounder, and showing when one is not demonstrates understanding. Each challenge should be specific to the classmate's question and respectful in tone. Challenges usually run about 300 words each, with sources on causal reasoning. Instructors often prefer challenges that end with something to do, not only something to think about. A good challenge also acknowledges what the classmate did well before raising the concern. Sources on causal diagrams and confounder selection give the challenge authority beyond opinion, and a short closing note can tie both challenges to a shared principle about choosing covariates.
How this PHLT 8500 Week 6 example is built
The challenge for Devon states his estimate, names neighborhood income as a likely confounder, explains both arms of the path with a citation on causal diagrams, predicts that omission exaggerates the park benefit and proposes adding tract median income. The challenge for Ruth examines a classmate's claim that smoking must be added, shows from her descriptive table that smoking does not vary by nitrate tertile, argues it is one condition short, recommends adding it for precision with a citation on confounder selection and proposes a with-and-without comparison. A closing section asks both classmates for sources behind their arrows and cites work on overadjustment.
Reading the PHLT 8500 Week 6 rubric
Peer challenges earn credit for rigor, direction and constructiveness. The sample is rigorous because it states both conditions for confounding and checks each against evidence. It predicts the direction of bias for Devon, which turns a vague concern into a testable claim. It is constructive because each challenge ends with a check the classmate can run. Showing that smoking fails one condition in Ruth's data, while still recommending it for precision, demonstrates nuance. Collegial tone and correct citations earn the remaining points. The closing section, asking each classmate for sources behind their arrows and warning against adding covariates without reasons, shows the reviewer understands that overadjustment is also a risk. Graders reward that balance.
PHLT 8500 Week 6 help: mistakes that cost marks
Challenges often say "you forgot to control for X" without explaining why X matters. State both conditions: is X associated with the exposure, and does it affect the outcome other than through the exposure? Predict which way omitting X would bias the estimate. Suggest a check the classmate can actually run. Be willing to say a suggested variable is not a confounder if the data show it. Recommend precision variables honestly, for what they are. A free sample challenge for your course's peer review can be written for you. Keep each challenge to one main issue; a list of every possible confounder overwhelms the classmate. Point to evidence in the classmate's own tables where you can, as the sample does with smoking by nitrate tertile.
Get a PHLT 8500 Week 6 example written to your instructions
Copy the Week 6 prompt and rubric into your request along with the posts under challenge, names taken out. Two challenges, each tracing an omitted variable's paths and the direction of its bias, return in 24-48h, and no payment is asked on a first. Classmates in the sample are invented; the omissions you contest belong to real posts in your thread.
More PHLT 8500 papers and PhD in Public Health samples
- PHLT 8500 Week 1: Regression Review Post
- PHLT 8500 Week 2: Model Build
- PHLT 8500 Week 3: Variable Selection
- PHLT 8500 Week 4: Coefficient Reading
- PHLT 8500 Week 5: Outcome Type Brief
- PHLT 8500 Week 7: Collinearity Diagnostic
- PHLT 8500 Week 8: Interaction Analysis
- PHLT 8500 Week 9: Model Comparison
- PHLT 8500 Week 10: Survival Model Brief
- PHLT 8500 Week 11: Final Modeling Memo
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- PHLT 8450 Week 6: Peer Critique Post
- PHLT 8331 Week 6: Test Condition Peer Replies
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PHLT 8500 Week 6 questions, answered
Where can I find a free PHLT 8500 Week 6 sample paper?
This page carries both Week 6 peer challenges, one identifying a likely confounder and one showing a suggested covariate is not a confounder, each with a check to run and real sources.
What two conditions make a variable a confounder?
It must be associated with the exposure and must affect the outcome through a path that does not run through the exposure. Missing either condition means omitting it will not bias the estimate.
How do you predict the direction of omitted variable bias?
Combine the signs of the variable's associations with exposure and outcome. Income associated with more park access and lower BMI makes parks look more beneficial when income is omitted.
Should a variable that is not a confounder ever be added?
Yes, if it strongly predicts the outcome and is not affected by the exposure. It narrows the confidence interval without changing the estimate much, which the sample recommends for smoking.
What check can show whether a covariate matters?
Fit the model with and without it and compare the exposure coefficient and its standard error. A large change suggests confounding; a narrower interval with little change suggests a precision variable.